4
2x / (x2) = 2*x / (x*x); cancel an x from numerator & denominator: 2 / x
x + 13 + x + 5 + 200 = 360Add up the x's on the left side of the equation:2x + 13 + 5 + 200 = 360Add up the bare numbers on the left side:2x + 218 = 360Subtract 218 from each side:2x = 142Divide each side by 2 :x = 71
Sure, here are two examples of complex fractions: **Example 1**: [ \frac{\frac{3}{4}}{\frac{5}{6}} ] This is a complex fraction where the numerator is (\frac{3}{4}) and the denominator is (\frac{5}{6}). **Example 2**: [ \frac{\frac{2x + 1}{3}}{\frac{7}{2x - 4}} ] This is a complex fraction where the numerator is (\frac{2x + 1}{3}) and the denominator is (\frac{7}{2x - 4}). In both examples, the fractions within the numerator and the denominator make the overall fraction complex.
(2X + 4)/2 factor out 2 from numerator 2(X + 2)/2 eliminate 2; top and bottom X + 2 is the simplest form
Let the length be x: 2(x+44) = 218 yards 2x+88 =218 2x = 218-88 2x = 130 x = 65 yards Check: 65+65+44+44 = 218 yards
x + x - 38 = 180 2x - 38 = 180 +38 +38 2x = 218 2x/2 = 218/2 x = 109 x - 38 = 71
an answer is an answer an answer is an answer
The answer is 152.
4
When the denominator is a factor of the numerator. If there is 2x in the numerator and denominator these terms cancel.
2x / (x2) = 2*x / (x*x); cancel an x from numerator & denominator: 2 / x
Numerator = 12, Denominator = 36 x/(x+24)=1/3 (x is the numerator) 3x=x+24 2x=24 x=12 Numerator = 12 Denominator = 12+24 = 36
x + 13 + x + 5 + 200 = 360Add up the x's on the left side of the equation:2x + 13 + 5 + 200 = 360Add up the bare numbers on the left side:2x + 218 = 360Subtract 218 from each side:2x = 142Divide each side by 2 :x = 71
whats the answer for -2x^3+2^2+12x
The expression 2x + 20y - 30 is simplified as it is and cannot be further simplified without additional context or information.
Sure, here are two examples of complex fractions: **Example 1**: [ \frac{\frac{3}{4}}{\frac{5}{6}} ] This is a complex fraction where the numerator is (\frac{3}{4}) and the denominator is (\frac{5}{6}). **Example 2**: [ \frac{\frac{2x + 1}{3}}{\frac{7}{2x - 4}} ] This is a complex fraction where the numerator is (\frac{2x + 1}{3}) and the denominator is (\frac{7}{2x - 4}). In both examples, the fractions within the numerator and the denominator make the overall fraction complex.